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Evaluate the Limit limit as x approaches infinity of ( natural log of (x)^2)/x. lim x→∞ ln((x)2) x. Apply L'Hospital's rule. Tap for more steps lim x→∞ 2 x. Move the term 2 outside of the limit

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Explanation: x − ln(x) = ln(ex) +ln(x−1) = ln(ex x) Already it should be clear that this is going to ∞ as the exponential is of greater order. To be clear we are now actually looking

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We can solve this limit by applying L'Hôpital's rule, which consists of calculating the derivative of both the numerator and the denominator separately. \lim_ {x\to \infty }\left (\frac {\frac {d}

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